1.8.1 The Flowing Point and the Theory of Light

We have delved deeply into group theory, en­abling us to de­scribe the in­fi­nite com­plex sym­met­ric group, $S_{3\mathbb{C}}^{\infty}.$The geo­met­ric arrange­ment of the sub­groups of the $S_{3\mathbb{C}}^{\infty}$ sym­me­try group has been ex­plored, par­tic­u­lar­ly through their ap­pli­ca­tion to com­plex conic sec­tions. We will begin to touch upon some areas of math­e­mat­i­cal physics in this chap­ter. We aim to con­tin­ue to de­scribe the math­e­mat­i­cal foun­da­tions that enable us to ex­plore the nature of being, in­clud­ing con­scious­ness, phys­i­cal phe­nom­e­nol­o­gy, the quan­tum realm, sin­gu­lar­i­ties in nature and mind, and how non-local and local forms relate.

At this time, the flow­ing point is an ap­pro­pri­ate con­cept to in­tro­duce, given its broad ap­pli­ca­tion to sub­jects in­clud­ing quan­tum field theory and physics in gen­er­al. The flow­ing point also ap­plies to meta­physics and the study of con­scious­ness. This leads to the ap­pre­ci­a­tion that its essence is math­e­mat­i­cal in form and that wave­forms are at the heart of ex­is­tence. The flow­ing point we will first de­scribe in its ideal state, which flows freely with­out out­side sources of in­ter­fer­ence. In doing so, we find a math­e­mat­i­cal frame­work con­sis­tent with phys­i­cal laws in nature and more.